I have seen that if you wanted to hedge a long position using puts, the higher the strike of the put, the less you pay per day if you buy puts that expire distant in time. And the opposite happens with OTM puts. If you wanted to hedge your position with OTM puts, it's cheaper per day if you buy those that expire as soon as possible. This effect is higher as you get more ITM and OTM respectively.
For example, with ES at about $2098.75 right now, if you wanted to buy $1950 puts, if you had to choose any of the next 3 expirations, you'd have the following choices:
-December 4 (expires in 2 days ignoring today) for $0.125 ($0.0625 per day).
-December 11 (expires in 7 business days ignoring today) for $0.725 ($0.1036 per day)
-December 18 (expires in 12 business days ignoring today) for $1.975 ($0.1646 per day).
So you'd choose the first option, as it's the cheapest form of insurance.
After seeing that I thought: "Why not selling the second expiration while buying the first one"? Decay from the second one, in absolute terms, is higher than what I pay per day to hedge my sold position.
So in this case, I'd sell the December 18 put for $1.975 while buying the December 11 one for $0.725. If nothing changes, in 5 days the sold one will be worth $0.725, and the bought one, $0.125; so I'd win 1.975-0.725+0.125-0.725=$0.65
I want the price to rise as much as possible (so the sold option, which is more expensive, losses value), and implied volatility to drop (for the same reason).
So my question is whether it makes sense to try to profit from the fact that OTM options that expire distant in time are "overvalued" in terms of premium/number of days until expiration, in comparison to those that expire sooner.
For example, with ES at about $2098.75 right now, if you wanted to buy $1950 puts, if you had to choose any of the next 3 expirations, you'd have the following choices:
-December 4 (expires in 2 days ignoring today) for $0.125 ($0.0625 per day).
-December 11 (expires in 7 business days ignoring today) for $0.725 ($0.1036 per day)
-December 18 (expires in 12 business days ignoring today) for $1.975 ($0.1646 per day).
So you'd choose the first option, as it's the cheapest form of insurance.
After seeing that I thought: "Why not selling the second expiration while buying the first one"? Decay from the second one, in absolute terms, is higher than what I pay per day to hedge my sold position.
So in this case, I'd sell the December 18 put for $1.975 while buying the December 11 one for $0.725. If nothing changes, in 5 days the sold one will be worth $0.725, and the bought one, $0.125; so I'd win 1.975-0.725+0.125-0.725=$0.65
I want the price to rise as much as possible (so the sold option, which is more expensive, losses value), and implied volatility to drop (for the same reason).
So my question is whether it makes sense to try to profit from the fact that OTM options that expire distant in time are "overvalued" in terms of premium/number of days until expiration, in comparison to those that expire sooner.